What is a kernel in a transformation?
Is the question " What is the Kernel of a transformation"?
Oh sorry..Yes
The kernel of a transformation f is the set of points x such that f(x)=0
It is not clear to me. Could you please provide more explanation?
Take the linear transformation f(x,y) = x -y from the the plane to the real numbers. The kernel of f is the set of points that are mapped to zero. So it is all the points on the line y=x. This line is the kernel of the linear transformation f. Is this question in lenar algebra?
linear algebra
No. I encountered this when I came across Laplace transforms.
The Kernel in this situation is different. Can you specify where did you encounter this?
The part exp(-st) in Laplace transforms
That is the Kernel of the Laplace Transform. See http://en.wikipedia.org/wiki/Integral_transform
Then. Is it the function that helps to transform a function from one domain to another (for example from time to frequency domain)?
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